CN111650878B - Method for optimizing programmability of flow when multiple controllers in software defined network fail - Google Patents
Method for optimizing programmability of flow when multiple controllers in software defined network fail Download PDFInfo
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- CN111650878B CN111650878B CN202010544094.4A CN202010544094A CN111650878B CN 111650878 B CN111650878 B CN 111650878B CN 202010544094 A CN202010544094 A CN 202010544094A CN 111650878 B CN111650878 B CN 111650878B
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- G05B19/00—Programme-control systems
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Abstract
The invention discloses a method for optimizing the programmability of flow when multiple controllers in a software defined network fail, which comprises the steps of constructing an optimal flow controller mapping model (OFCM), converting the recovery problem of offline flow in the network into the solving problem of the OFCM, providing a heuristic solution PG for completing the solving of the OFCM, adopting fine-grained flow level remapping to recover the offline flow with lower communication cost when multiple controllers fail, and experiments prove that the method can effectively improve the number of the recovery flow, the programmability of a balance path and the total path programmability of the offline flow under the real topological environment and effectively reduce the communication cost in the recovery process.
Description
Technical Field
The invention belongs to the technical field of computer networks, and particularly relates to a method for optimizing the programmability of streams when multiple controllers in a software defined network fail.
Background
Maintaining control resiliency is a key issue in applying Software Defined Networking (SDN) to Wide Area Networks (WANs), known as SD-WANs. In SD-WAN, the data plane consists of multiple network domains, each with SDN switches distributed at different physical locations. The control plane has SDN controllers, which are network control software installed in physical servers or virtual machines, for controlling the physical SDN switches within its domain. SDN controllers may fail due to certain unexpected issues (e.g., hardware/software errors, power failures). The failed controller takes all connected switches offline, thereby losing the ability to alter the path of the flows flowing through them, i.e., path programmability, and the flows become offline. Restoring path programmability to offline streams is central to maintaining control flexibility in the event of a controller failure.
In SD-WAN, the core to maintain control plane resiliency is to restore programmability of offline streams in the event of controller failure. This is a complex optimization problem under practical SDN constraints. First, the optimization goal is to maximize the restoration of path programmability, thereby achieving maximum SDN control functionality, and to balance the restored path programmability. Second, the ability of the online controller to restore the offline stream is limited by its processing power. Third, performance metrics (e.g., communication overhead between the switch and the controller) are also believed to provide a fast response to requests from the switch during offline flow restoration.
Existing control resiliency solutions can restore the programmability of offline flows at the switch level. For failed controllers, existing solutions employ a default path programmability recovery solution in OpenFlow to establish a new mapping from offline switches to online controllers. By mapping an offline switch to an online controller, all flows through the switch are controlled by the controller and become programmable.
To efficiently solve this problem, Tanha et al and Killi et al propose solutions to restore the programmability of the paths by mapping the switches to the controllers in a static manner. A static solution is to select and place a standby controller before the controller fails, select the standby controller and map it to the switch. It optimizes network deployment by carefully selecting the location of the controller and the connection between the controller and the switch to reduce the effects of potential controller failures. However, these solutions typically ignore different control loads of the switch and dynamic changes in the control capabilities of the controller. Thus, they are not efficient nor effective in practical environments.
Guo et al propose a dynamic solution to remap offline switches to online controllers in real time by taking into account the status of the switches and controllers at the moment. Although dynamic solutions have been successful in restoring path programmability, two problems remain. First, the path programmability of the recovery streams is unbalanced. Typically only a long and limited number of offline streams can be restored to a programmable state. Secondly, because the current method adopts the coarse-grained level with the switch as the unit for recovery, the effect of recovering the path programmability is not good.
In summary, the method for optimizing the programmability of the offline stream in the prior art mainly has the following problems: first, the recovery granularity is too coarse, usually all flows in the failed switch are recovered; secondly, the dynamic changes of different control loads of the switch and the control capability of the controller are ignored in the recovery process; third, the path programmability of the recovery streams is not balanced.
Disclosure of Invention
In view of this, the present invention provides a method for optimizing the programmability of a flow when multiple controllers fail in a software defined network, which can accurately and efficiently recover the path programmability of an offline flow when multiple controllers fail in the network.
The invention provides a method for optimizing the programmability of streams when multiple controllers in a software defined network fail, which comprises the following steps:
step 1, establishing an optimal flow controller mapping model to describe a mapping relation between an offline flow and an online controller in a network, wherein the optimal flow controller mapping model is shown as the following formula:
where r is the minimum value of path programmability for all offline streams; l is the number of the offline stream f, and L is the total number of the offline streams in the network; i is the number of the offline switch, and N is the total number of the offline switches s in the network; j is the serial number of the online controller c, and M is the total number of the online controllers in the network;Dijfor a switch siAnd a controller cjA propagation delay therebetween, λ is a constant greater than or equal to 0,is flowed through siOff-line flow flIn case of code iThe number of paths contained on the machine switch s;is a Boolean type variable whenWhen the value is 1, f is expressedlFlows through siAnd siAt least two paths to flOtherwiseThe value is 0;is a Boolean type variable whenA value of 1 indicates a flow through siF of (a)lMapping to cjWhen is coming into contact withWhen the value is 0, the flow is indicated to pass through siF of (a)lNot mapped to cj;Is cjThe remaining capacity of (c); max [. X [ ]]Is the maximum value;
step 2, mixingAfter relaxation of r, solving the optimal flow controller mapping model to obtain a solution set Wherein the content of the first and second substances,is formed by flThe k mapping relationships of (a) and (b) form a set, the mapping relationships including mappings between switches and controllers and probabilities of the mappings; selecting the maximum value of k as iteration times T; setting the path programmability of all offline streams to 0; will map the relationshipAll are set to 0;
Step 4, from the set L to be tested*Selecting an offline flow fl;
Step 5, from flCorresponding toTo select the e-th mapping relationWherein e is more than or equal to 1 and less than or equal to k to obtainThe corresponding switch number i and the controller number j, i.e. the mapping relation isWill be provided withThe value of (a) is set to 1; will be provided withFromDeleting;
if it isSatisfy the requirement ofAndthenTo make the mapping feasible, flAccording toCompleting the mapping to switches and controllers and updating the total remaining processing power of all controllers in the network, calculating and updating flPath programmability of rlExecuting the step 6;
if it isNot meet the requirements ofOrThen will beSetting to 0; if it isIf not, changing the value of e and executing the step 5; if it isIf it is empty, f islFrom L*Deleting, and executing step 7;
step 6, if the total residual processing capacity is 0, the test is finished and the process is exited; otherwise, will flFrom L*Deleting, and executing step 7;
step 7, if L*If not, executing step 4; otherwise, making T self-reduce by 1, if T is not 0, executing step 3 according to the path programmability of the updated flow; if T is 0, the test is finished and the process is exited.
Further, in said step 5, from flCorresponding toTo select the e-th mapping relationAnd selecting according to a principle that the mapping probability is prior, namely preferentially selecting the mapping relation with higher mapping probability.
Further, in step 7, according to the updated path programmability of the stream, when step 3 is executed in the next iteration, the set L to be tested is first tested*The flows in the sequence are sequenced from large to small according to the programmability of the path; accordingly, the step 4 is from L*The offline stream with the greatest path programmability is selected.
Further, the path programmability is calculated by adopting a programmable path calculation method based on a programmable structure.
Has the advantages that:
the invention converts the recovery problem of the off-line flow in the network into the solving problem of the OFCM model by constructing an optimal flow controller mapping model (OFCM), and provides a heuristic solution PG to complete the solving of the OFCM model, the established model and the solving process thereof, and the invention adopts fine-grained flow level remapping, can recover the off-line flow with lower communication overhead when a plurality of controllers have faults.
Drawings
FIG. 1 is a schematic diagram of the programmability of the flow optimization method for the failure of multiple controllers in the software defined network according to the present invention.
Fig. 2(a) is a schematic diagram 1 of a path programmability calculation process adopted by the method for optimizing the programmability of a flow when multiple controllers fail in a software-defined network according to the present invention.
Fig. 2(b) is a schematic diagram 2 illustrating the path programmability calculation process adopted by the method for optimizing the programmability of the flow when multiple controllers fail in the software-defined network according to the present invention.
Detailed Description
The invention is described in detail below by way of example with reference to the accompanying drawings.
The invention provides a method for optimizing the programmability of streams when multiple controllers fail in a software defined network, which has the core idea that: a method for improving path programmability in a software defined network is used to restore path programmability of offline streams in the network.
The invention provides a method for optimizing the programmability of streams when multiple controllers in a software defined network fail, which specifically comprises the following steps:
step 1, establishing an optimal flow controller mapping model (OFCM) to describe the mapping relation between an offline flow and an online controller in a network, wherein the optimal flow controller mapping model is shown as a formula (1):
where r is the minimum value of path programmability for all offline streams; l is the number of the offline stream f, and L is the total number of the offline streams in the network; i is the number of the switch, and N is the total number of the switches s in the network; j is the serial number of the online controller c, and M is the total number of the online controllers in the network;Dijfor a switch siAnd a controller cjA propagation delay therebetween, λ is a constant greater than or equal to 0,is flowed through siOff-line flow flThe number of paths involved;is a Boolean type variable whenWhen the value is 1, f is expressedlFlows through siAnd siAt least two paths to flOtherwiseThe value is 0;is a Boolean type variable whenA value of 1 indicates a flow through siF of (a)lMapping to cjWhen is coming into contact withWhen the value is 0, the flow is indicated to pass through siF of (a)lNot mapped to cj;Is cjThe remaining capacity of (c).
Typically, a software-defined wide area network (SD-WAN) consists of H controllers located at H locations, each controller controlling a switch domain. Assume that the set of online controllers is C ═ C1,…,Cj,…,CMThe failed controllers are grouped as { C }M+1,…,CHThe set of offline switches is S ═ S1,…,si,…,sNThe failure controller controls the N offline switches. The problem to be solved by the present invention is to map the flows flowing through all offline switches onto the online controller. The set of flows flowing through the offline switch S is F ═ F1,f2,…,fl,…,fL}. If flow flFlow through switch siAnd s andiat least two paths to flIs expressed asOtherwiseIn the present invention, use is made ofTo indicate the flow through the switch siFlow f oflMapping to controller Cj(ii) a Otherwise
The following describes the constraints of the optimal flow controller mapping model:
1) the flow controller maps the constraints. If the off-line flow flFlow through switch siThen the offline stream can be mapped to at most one online controller, as shown in equation (2):
2) controller processing power constraints. When a controller fails to become an offline switch, the online controller controls traffic from the offline switch without interrupting its own normal operation. The control overhead of a controller is equal to the total overhead of controlling its associated streams in its domain, and the processing power of the controller is expressed in terms of the total number of streams it can control without introducing additional delay (e.g., queuing delay). In the present invention, the constraint of the processing capacity of the controller means that the load to be processed of the controller is not greater than the remaining processing capacity thereof, as shown in formula (3):
wherein the content of the first and second substances,presentation controller cjThe remaining processing power of.
3) Path programmability constraints for the flow. Statistically, a flow with a long path has higher programmability than a flow with a short path because a long path increases the probability of control of the flow. In other words, the path length virtually prioritizes the streams and causes a path programmability imbalance between the streams. When the flow has a large flow, the routing cannot be restarted to improve the load balancing performance of the network, and the flow size may change continuously with time, so it is a reasonable solution to solve the problem to strive for each offline flow to have the same path programmability. Path programmability of a flow is expressed as the ability of a switch to change the path of a flow flowing through the switch.
Path-programmable computation of flows is a complex problem in restoring any number of switches on the forwarding path of an offline flow. The difficulty is how to eliminate redundant paths between programmable paths of different switches. Aiming at the problem, the invention adopts a programmable path calculation method based on a programmable structure. The programmable fabric is defined as a network fabric formed by recovery switches on an offline flow forwarding path. Based on this structure, a directed network topology can be simplified: finding out the recovered exchanger, its next hop neighbor node and the destination node of the flow; only the shortest path part between the exchangers is replaced by direct connection to form a programmable structure; pruning adjacent nodes, if the shortest path exists between the adjacent nodes and the destination node of the stream, keeping the nodes, otherwise deleting the edges adjacent to the programmable structures of the nodes; the computation programmable structure is considered as a whole, and the number of connections with the outside is the programmability, as shown in fig. 1. For example, the calculation process of path programmability is shown in fig. 2(a), where programmable structure a is s20 and s22, and programmable structure a is connected out three sides: s20-s24, s22-s24 and s22-s25, which are sources of the path programmability of the programmable structure a, that is, the value of the path programmability of the programmable structure a is 3; in fig. 2(B), the programmable structures B are s21 and s22, where s21 is directly connected to s22 instead of the shortest path through s20 in fig. 2(a), and the programmable structures B are externally connected to four sides: s21-s23, s21-s25, s22-s25 and s22-s24, so the path programmability of programmable structure B is 4.
Thus, the path programmability constraint of a flow can be expressed using equation (4):
a typical solution to integer programming in the prior art is to use an integer program optimization solver to obtain an optimal solution to the OFCM problem described above. However, as the size of the network increases, the solution space may increase substantially, and finding a viable solution may take a long time or even be impossible. Therefore, in the invention, a heuristic algorithm named PG is provided to solve the problem, thereby improving the performance and time complexity. The key idea of PG is to test and increase the path programmability of each flow by following a certain probability of the flow controller mapping. The specific steps of the PG algorithm include the following calculation process from step 2 to step 7.
Step 2, mixingAfter relaxation of r, solving the optimal flow controller mapping model to obtain a solution set Wherein the content of the first and second substances,is formed by flThe k mapping relationships of (a) and (b) form a set, the mapping relationships including mappings between switches and controllers and probabilities of the mappings; selecting the maximum value of k from the L k values as iteration times T; setting the path programmability of all offline streams to 0; will map the relationshipAll are set to 0.
Wherein, in order to improve the detection efficiency, the solution setThe solutions in (1) may be sorted according to the size of the mapping probability value, for example, sorted from large to small according to the mapping probability value.
The boolean variable IsMapped means whether the stream is recovered, and when the value is 1, the stream is already recovered, otherwise, the stream is not recovered.
In order to further increase the detection speed, the invention can establish a to-be-detected set L containing all offline streams during the next iteration according to the path programmability of the streams updated in the subsequent step 7*Then, the set L to be tested is put into*The flows in (1) are ordered in a way that the path programmability is from big to small.
Step 4, from the set L*Selecting an offline flow fl。
The selection mode of the offline stream may be random selection or may be according to the set L*The sorting order of (1).
Step 5, from flCorresponding toTo select the e-th mapping relationWherein e is more than or equal to 1 and less than or equal to k to obtainThe corresponding switch number i and the controller number j, i.e. the mapping relation isWill be provided withThe value of (a) is set to 1; will be provided withFromDeleting;
if it isSatisfy the requirement ofAndthenTo make the mapping feasible, flAccording toCompleting the mapping to switches and controllers and updating the total remaining processing power of all controllers in the network, calculating and updating flPath programmability of rlSetting the value of IsMapped as 1, and executing the step 6;
if it isNot meet the requirements ofOrThen will beSetting to 0; if it isIf not, changing the value of e and executing the step 5; if it isIf it is empty, f islFrom L*And (4) deleting, and executing the step 7.
Wherein, from flCorresponding toTo select the e-th mapping relationThe method can be selected according to the principle that the mapping probability is prior, that is, the mapping relation with higher mapping probability is preferentially selected.
Step 6, if the total residual processing capacity is 0, the test is finished and the process is exited; otherwise, will flFrom L*Is deleted.
Step 7, if L*If not, executing step 4; otherwise, making T self-reduce by 1, if T is not 0, executing step 3 according to the path programmability of the updated flow; if T is 0, the test is finished and the process is exited.
The performance of the present embodiment was evaluated through experimental simulation, and the PG can increase the percentage of the recovered flow, while the programmability of the balance path is as high as 29%, and increase the total programmability of the recovered flow to 68%, which can reduce the communication overhead by 83% at most compared with the benchmark algorithm.
The above description is only a preferred embodiment of the present invention, and is not intended to limit the scope of the present invention. Any modification, equivalent replacement, or improvement made within the spirit and principle of the present invention should be included in the protection scope of the present invention.
Claims (3)
1. A method for optimizing the programmability of flow when multiple controllers fail in a software defined network is characterized by comprising the following steps:
step 1, establishing an optimal flow controller mapping model to describe a mapping relation between an offline flow and an online controller in a network, wherein the optimal flow controller mapping model is shown as the following formula:
where r is the minimum value of path programmability for all offline streams; l is the number of the offline stream f, and L is the total number of the offline streams in the network; i is the number of the offline switch, and N is the total number of the offline switches s in the network; j is the serial number of the online controller c, and M is the total number of the online controllers in the network;Dijfor a switch siAnd a controller cjA propagation delay therebetween, λ is a constant greater than or equal to 0,is flowed through siOff-line flow flThe number of paths contained on the offline switch s numbered i;is a Boolean type variable whenWhen the value is 1, f is expressedlFlows through siAnd siAt least two paths to flOtherwiseThe value is 0;is a Boolean type variable whenA value of 1 indicates a flow through siF of (a)lMapping to cjWhen is coming into contact withWhen the value is 0, the flow is indicated to pass through siF of (a)lNot mapped to cj;Is cjThe remaining capacity of (c); max [. X [ ]]Is the maximum value;
step 2, mixingAfter relaxation of r, solving the optimal flow controller mapping model to obtain a solution set Wherein the content of the first and second substances,is formed by flThe k mapping relationships of (a) and (b) form a set, the mapping relationships including mappings between switches and controllers and probabilities of the mappings; selecting the maximum value of k as iteration times T; setting the path programmability of all offline streams to 0; will map the relationshipAll are set to 0;
step 3, establishing a set L to be tested containing all offline streams*;
Step 4, from the set L to be tested*Selecting an offline flow fl;
Step 5, from flCorresponding toTo select the e-th mapping relationWherein e is more than or equal to 1 and less than or equal to k to obtainThe corresponding switch number i and the controller number j, i.e. the mapping relation isWill be provided withThe value of (a) is set to 1; will be provided withFromDeleting;
if it isSatisfy the requirement ofAndthenTo make the mapping feasible, flAccording toCompleting the mapping to switches and controllers and updating the total remaining processing power of all controllers in the network, calculating and updating flPath programmability of rlExecuting the step 6;
if it isNot meet the requirements ofOrThen will beSetting to 0; if it isIf not, changing the value of e and executing the step 5; if it isIs emptyThen f will belFrom L*Deleting, and executing step 7;
step 6, if the total residual processing capacity is 0, the test is finished and the process is exited; otherwise, will flFrom L*Deleting, and executing step 7;
step 7, if L*If not, executing step 4; otherwise, making T self-reduce by 1, if T is not 0, executing step 3 according to the path programmability of the updated flow; if T is 0, the test is finished and the process is exited;
2. The method of claim 1, wherein in step 7, according to the updated path programmability of the stream, in the next iteration of step 3, the set L to be tested is first tested*The flows in the sequence are sequenced from large to small according to the programmability of the path; accordingly, the step 4 is from L*The offline stream with the greatest path programmability is selected.
3. The method of claim 1, wherein the path programmability is computed using a programmable path computation method based on a programmable fabric.
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